Find the area of triangle whose vertices are(-4,-2) (2,3) (3,-2)
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Find the area of a triangle whose vertices are A (2, 4,2), B (3,-2,2), C (-2. Find the area of a triangle whose vertices are A (2,4,2), B (3,-2,2), C (-2,3,4).
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Answer:(7+√87)sq units
Step-by-step explanation:
Let A(-4,-2), B(2,3) and C(3,-2) are the three vertices of a triangle ABC.
Now , AB=√(2+4)^2+(3+2)^2
=√36+25=√61 unit
Similarly, BC=√(3-2)^2+(-2-3)^2
=√1+25=√26 unit
And CA=√(3+4)^2+(-2+2)^2
√49+0=7 unit
Now area of triangle = sum of all sides
=(√61+√26+7 )sq units
=(7+√87) sq units
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